Limiting Reagent & Water Volume Trick in 60 Seconds!

 

❓ Concept

Limiting Reagent & Water Volume Trick in 60 Seconds!
How do you quickly find how much water forms in a combustion reaction without writing long stoichiometry tables?
This 60-second hack covers:
✔ Limiting reagent shortcut
✔ Quick mole-ratio conversion
✔ Mass → volume trick for liquid water


✍️ Short Explanation

Let’s break the entire idea into three ultra-fast steps, using the popular combustion example:

C4H10+132O24CO2+5H2O\mathrm{C_4H_{10}} + \frac{13}{2} \mathrm{O_2} \rightarrow 4\mathrm{CO_2} + 5\mathrm{H_2O}

This trick works for any reaction that forms liquid water.


🔹 Step 1 — Identify the Limiting Reagent FAST

Instead of computing everything, compare “moles available : moles required”.

Example:

  • 174 kg butane → 174000583000\frac{174000}{58} \approx 3000

  • 320 kg O₂ → 32000032=10000\frac{320000}{32} = 10000

Reaction needs 6.5 mol O₂ per mol C₄H₁₀.

Demand for O₂ to consume all butane:

3000×6.5=19500 mol

Available O₂ = 10000 mol < 19500 mol → O₂ is limiting.

⏱ Shortcut:

Compare available O₂ with 6.5 × moles of butane; whichever falls short is limiting.


🔹 Step 2 — Convert Limiting Reagent → Water Produced

Use the simple ratio:

6.5 mol O25 mol H2O

So per mole O₂:

H2O=56.5=0.769

Thus water formed:

nH2O=10000×0.7697692 mol

⏱ Hack:

Divide moles of O₂ by 1.3 (because 6.5/5 = 1.3) to get moles of water instantly.

10000÷1.3=7692 mol

🔹 Step 3 — Water Mass → Water Volume (Magic Step!)

Since water is liquid, use density ≈ 1 g/mL, i.e.:

1 g water=1 mL water

Mass of water:

m=7692×18138500 g=138.5 kg

Volume:

Volume (L)Mass (kg)

So water volume ≈ 139 liters.

⏱ Hack:

For liquid water, grams → mL and kilograms → liters with no calculation!


🧮 Final Result (from Example)

Water formed139 L​

✅ Conclusion

Limiting reagent? Check stoichiometric needs in one step.
Water formed? Multiply limiting reagent by a fixed ratio.
Volume? Just read mass in kg = liters (for liquid water).

This turns a 2-page stoichiometry question into a 60-second solution.


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